Weighted Homogeneous Map Germs of Corank One from C3 to C3 and Polar Multiplicities
نویسندگان
چکیده
For quasi-homogeneous and finitely determined corank one map germs f : (C, 0) → (C, 0) we obtain formulae in function of the degree and weight of f for invariantes on the stable types of f , as polar multiplicities, number of Milnor, number of Lê. We minimize also the number of invariantes for 7, to resolve the problem that decides the Whitney equisingularity of families of such maps germs. To finalize use these formulae to increase the list of invariants of some normal forms of f . ∗This work was supported by a CNPq grant.
منابع مشابه
Real Integral Closure and Milnor Fibrations
We give a condition to guarantee the existence of a Milnor fibration for real map germs of corank 1, which include cases that are not L-maps in the sense of Massey. Our approach exploits the structure of a family of functions.
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